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Numerical evaluation of plane-wave diffraction by a doubly periodic grating

机译:双周期光栅对平面波衍射的数值评估

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A numerical algorithm is presented for analyzing plane-wave diffraction by a doubly periodic grating whose surface profile is corrugated periodically in two directions. The algorithm is based on the Yasuura method: diffracted fields are expanded in terms of Floquet modes for doubly periodic structures, and the expansion coefficients are determined so that approximate solutions satisfy the boundary conditions in the sense of least squares. A numerical technique for solving the resultant large-sized least squares problem is developed. As a result, the present algorithm can be successfully implemented on a desktop computer such as an engineering workstation. This is demonstrated in numerical examples. Further, it is numerically confirmed that the present algorithm enables us to solve the problems of diffraction by a doubly periodic grating made of dielectric or metal in the resonance region (i.e., the wavelength and the size of a unit cell of the grating are of the same order); the wavelength can range from visible to infrared. The algorithm is applicable also to problems in the microwave region.
机译:提出了一种数值算法来分析双周期光栅的平面波衍射,该光栅的表面轮廓在两个方向上呈周期性波纹状。该算法基于Yasuura方法:针对双周期结构,按照Floquet模式扩展衍射场,并确定扩展系数,以便近似解满足最小二乘方的边界条件。开发了用于解决所得的大型最小二乘问题的数值技术。结果,可以在诸如工程工作站的台式计算机上成功地实现本算法。数值示例对此进行了说明。此外,从数值上证实了本算法使我们能够解决由介电或金属制成的双周期性光栅在共振区域中的衍射问题(即,光栅的波长和尺寸为相同的顺序);波长范围从可见光到红外光。该算法也适用于微波区域中的问题。

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